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November 15, 2004, 11:11 |
convergence rate
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#1 |
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I am trying to do a grid convergence study for the cell-centered finite volume scheme on unstructured triangular grids. The best convergence rate I could get was around 1.0 (scalar transport equation was solved for the rotating cone test). Does that make sense? Can someone point me to a relevant publication.
Thank you. c - F & G flux vectors - loop over cells/elements do i = 1 , ncells f(i) = q(i)*u(i) ! F flux vector g(i) = q(i)*v(i) ! G flux vector enddo c - build the r.h.s - loop over edges do i = 1 , nedges il = cell on the left ir = cell on the right flx = ( ( 0.5*( f(il) + f(ir) ) )*nx(i) + ( 0.5*( g(il) + g(ir) ) )*ny(i) ) * side(i) rhs(il) = rhs(il) - flx rhs(ir) = rhs(ir) + flx enddo |
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